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I need help and explanations with these 5 questions. i will fan and medal

Mathematics
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Question 1 Is the expression x^3*x^3*x^3equivalent to x^(3*3*3)? Why or why not? Explain your reasoning. No because the law of exponents Question 2 Rewrite in simplest radical form 1/x^((-3)/6) Show each step of your process. Question 3 Rewrite in simplest rational exponent form √x • 4√x. Show each step of your process. Question 4 Rewrite in simplest radical form x^(5/6)/x^(1/6) Show each step of your process. Question 5 Which of the following expressions are equivalent? Justify your reasoning. 4√x3 1/x^(-1) 10√x5•x4•x2 x^(1/3)*x^(1/3)*x^(1/3)
what is your answer to question 2, I believe question 1. is OK.
idk anything. i need help

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oh i didnt realize i answer question one already
are you here to learn?
yes
i need help. idk how to do it
|dw:1442874176073:dw| Look at that exponent in the denominator and note that it is: A. fraction (that can be reduced......and B. it is negative. what do you want to do first? reduce the fraction or take care of the negative......both will have to be accomplished regardless.
so its exponent is -1/3?
You reduced it but you made an arithmetic error......3/6 reduces by dividing top and bottom by same number......try 3..
OH! -1/2
Yes. now we have this:|dw:1442874636974:dw|. When a variable like x has a negative exponent and it appears in the denominator of a fraction where do you have to move it to make it become a positive exponent?
idk do u make is one over the sqr root of x?
What if you multiplied top and bottom (numerator and denominator by x^(1/2) giving you this:|dw:1442875018974:dw|
Or a simple rule if you move it across the line, the sign of the exponent changes.
Number three is pretty straight forward, give it a try. I will be back.
ok thnx so much for that
Number 4 is a division all you have to do is subtract exponents for division. and Number 5, simplify the second and last one and see what you come up with.
oh ok thank u so much. this helped
Good luck with your studies. Exponent rules become more understanable with practice.

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